Trans-Arcturus enneadecatonic

Having 2 large steps and 17 small steps, this MOS uses a generator which is too sharp to be an "ordinary" ~5:3. However, the accumulated sharpness of the generator leads to "ordinary" ~8:5s and ~5:3s in three steps after factoring out tritaves.

Generator							cents	L	s	3g	Notes
9\19							900.926	100.103		800.823	L=1 s=1
						55\116	901.789	114.773	98.377	803.412	L=7 s=6
					46\97		901.958	117.647	98.039	803.919	L=6 s=5
						83\175	902.07	119.5515	97.815	804.255
				37\78			902.209	121.92	97.536	804.673	L=5 s=4
						102\215	902.323	123.848	97.309	805.013
					65\137		902.387	124.946	97.18	805.207
						93\196	902.458	126.15	97.0385	805.42
			28\59				902.623	128.946	96.71	805.913	L=4 s=3
						103\217	902.771	131.4715	96.4125	806.359
					75\158		902.827	132.415	96.3015	806.521
						122\257	902.874	133.211	96.208	806.666
				47\99			902.948	134.482	96.058	806.89	L=7 s=5
						113\238	903.029	135.854	95.897	807.132
					66\139		903.0865	136.831	95.782	807.3045
						85\179	903.163	138.131	95.629	807.534
		19\40					903.429	142.647	95.098	808.331	L=3 s=2
						86\181	903.6913	147.1125	94.572	809.119
					67\141		903.766	148.3795	94.423	809.343
						115\242	903.822	149.327	94.312	809.51
				48\101			903.899	150.65	94.156	809.743
						125\263	903.971	151.867	94.013	809.958	Golden Trans-Arcturus[19] is near here
					77\162		904.016	152.626	93.924	810.092
						106\223	904.068	153.521	93.818	810.25
			29\61				904.2081	155.898	93.539	810.669	L=5 s=3
						97\204	904.361	158.496	93.233	811.128
					68\143		904.426	159.605	93.103	811.324
						107\225	904.485	160.6095	92.9845	811.50
				39\82			904.5884	162.362	92.778	811.81	L=7 s=4
						88\185	904.714	164.493	92.5275	812.186
					49\103		904.8135	166.19	92.328	812.4855
						59\124	904.9625	168.722	92.03	812.9325
	10\21						905.693	181.139	90.569	815.124	L=2 s=1
						51\107	906.5393	195.528	88.876	817.663
					41\86		906.746	199.042	88.463	818.283
						72\151	906.8925	201.532	88.17	818.7225
				31\65			907.086	204.826	87.7825	819.304	L=7 s=3
						83\174	907.254	207.685	87.446	819.808
					52\109		907.355	209.3895	87.246	820.109
						73\153	907.469	211.328	87.0175	820.451
			21\44				907.751	216.131	86.4525	821.299	L=5 s=2
						74\155	908.03	220.872	85.895	822.135
					53\111		908.141	222.7515	85.674	822.467
						85\178	908.237	224.388	85.481	822.756
				32\67			908.396	227.099	85.162	823.234
						75\157	908.577	230.173	84.8005	823.777
					43\90		908.712	232.461	84.531	824.18
						54\113	908.899	235.64	84.157	824.741
		11\23					909.631	248.081	82.694	826.937	L=3 s=1
						45\94	910.51	263.036	80.934	829.576
					34\71		910.795	267.881	80.364	830.431
						57\119	911.0205	271.708	79.914	831.1065
				23\48			911.353	277.368	79.248	832.105	L=7 s=2
						58\121	911.681	282.9355	78.593	833.088	cube root of 3*phi is near here
					35\73		911.896	286.596	78.1625	833.734
						47\98	912.162	291.116	77.631	834.531
			12\25				912.938	304.313	76.078	836.86	L=4 s=1
						37\77	913.926	321.109	74.102	839.824
					25\52		914.401	329.1845	73.152	841.249
						38\79	914.864	337.055	72.226	842.638
				13\27			915.756	352.214	70.443	845.313	L=5 s=1
						27\56	917.014	373.598	67.927	849.087
					14\29		918.185	393.508	65.5847	852.601	L=6 s=1
						41\89	920.301	429.474	61.353	858.947	L=7 s=1
1/2							950.9775		0.00	950.9775	L=1 s=0